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      <title>My padlet by Christina Nunez</title>
      <link>https://padlet.com/chrnun1203/5mccfpza7ykb</link>
      <description>Made with a wink and a smile</description>
      <language>en-us</language>
      <pubDate>2016-07-11 13:40:01 UTC</pubDate>
      <lastBuildDate>2016-07-18 14:08:05 UTC</lastBuildDate>
      <webMaster>hello@padlet.com</webMaster>
      <image>
         <url></url>
      </image>
      <item>
         <title>Equilateral Triangle</title>
         <author>chrnun1203</author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116205666</link>
         <description><![CDATA[<div>A triangle in which all&nbsp;<br>three sides are equal,<br>&nbsp;in a familiar.</div><div><figure class="attachment attachment-preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:236,&quot;url&quot;:&quot;http://study.com/cimages/multimages/16/diagramequilateraltriangle.png&quot;,&quot;width&quot;:242}" data-trix-content-type="image"><img src="http://study.com/cimages/multimages/16/diagramequilateraltriangle.png" width="242" height="236"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-07-11 13:44:54 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116205666</guid>
      </item>
      <item>
         <title>Exponents</title>
         <author>chrnun1203</author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116206841</link>
         <description><![CDATA[<div>A shorthand&nbsp; way to show <br>how many times a number , <br>called the base, is multiplied <br>times itself.<br><figure class="attachment attachment-preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:131,&quot;url&quot;:&quot;https://encrypted-tbn1.gstatic.com/images?q=tbn:ANd9GcSGofoJGWnxMrazCFVX4ptWHvDwjKxbEkiiJIu6FMmYo1FZO6Ry_Q&quot;,&quot;width&quot;:194}" data-trix-content-type="image"><img src="https://encrypted-tbn1.gstatic.com/images?q=tbn:ANd9GcSGofoJGWnxMrazCFVX4ptWHvDwjKxbEkiiJIu6FMmYo1FZO6Ry_Q" width="194" height="131"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-07-11 14:01:42 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116206841</guid>
      </item>
      <item>
         <title>Diameter </title>
         <author>chrnun1203</author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116207141</link>
         <description><![CDATA[<div>A straight line passing&nbsp;<br>from side to side through<br>the center of a body </div>]]></description>
         <enclosure url="" />
         <pubDate>2016-07-11 14:06:05 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116207141</guid>
      </item>
      <item>
         <title>Common Denominator</title>
         <author></author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116272820</link>
         <description><![CDATA[<div>a shared multiple of the&nbsp;<br>denominators of several&nbsp;<br>fractions.<br><figure class="attachment attachment-preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:83,&quot;url&quot;:&quot;https://encrypted-tbn0.gstatic.com/images?q=tbn:ANd9GcQhW9_DgaYuwxeo9jt_EA0ceKE9Pdo1VzMHGgd3cttxVokA-1_1&quot;,&quot;width&quot;:188}" data-trix-content-type="image"><img src="https://encrypted-tbn0.gstatic.com/images?q=tbn:ANd9GcQhW9_DgaYuwxeo9jt_EA0ceKE9Pdo1VzMHGgd3cttxVokA-1_1" width="188" height="83"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-07-12 13:36:12 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116272820</guid>
      </item>
      <item>
         <title>Prime number</title>
         <author></author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116273181</link>
         <description><![CDATA[<div>A natural number greater<br>than 1 that has no positive<br>divisors other than 1 and&nbsp;<br>itself.<br><figure class="attachment attachment-preview" 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+EaXHP/yZpccm53LpaOnT3ZTXnnr1LEuyqlTb77eFb/TJ9+4CPJueNp6/uEfmkAf7aa88lY3/CXobvidPn0I+hD0IehD0IegD0H/wqBPtcffCTR/gql2CfKzQW1An2o3Rh3o0/pHoqq8qqU16IbjU3X1zqCPnqzDqX8Wqw3oqmT091PV8RpA0yfQ9EMj5tAHaARtgtx4pgNoYvj6Z6/rPFH58PWPPmwH+s1LteonUXHjkzaS/vD1//zwJE3f6dffqJZXTppBnzp18a3PLsraqWMXLwniWEXdAfSHb4widv2RQQP+f1Ik2xL0xR//iqZPTumjUfqHcvHUsVMm0AYPBj1Xi49NoE8de/N95qDXPhGfvfbmX5ljZ9AslB9vCPG6hHn6lR/fcLQD/dZbmhBv6WL56NLFY6+hfsmY1RpogweDdgj5+aAb4iOTTp869tpbn1gINJe3RJQGEfx2EGgo3RsGaNbFG21AQ6Sf6KAB8RKPivlsljQ4fqSDPnlavCI/9/cKJtOk03S5mgEaaFnXoCJvHQBaoq6BptIO9LEaaF0nSUc+awH69GkD9NEPPzqtj+Fosh7Uswr6RyHepLNvCvHRwTpNbKrqQbVuQOvL6C3WSBNoKjromkH6VLxxsoX10EED/iUdNOQgdBPyc4A+1QgafN8SSu0COoE+evoz8Wln0HZdLU4hIb/4i4HmZRj9sRvQR09+KN44fbSVc6mX9Ee/POj3xWdkAv96sQv1wKpBtT1oqcss6osS9M+l0ybQNBbq4lIX6vGh+OxkbbSWoI/RRoz9rU/oOwf0tl9CPeiMIoTj4oGgT35Wq7UFfYo9TRgcP/tFQbPNEweChkZ/VBePtQN97OKbb/3jsWQXdvqngpZax878VGfQcDD/KWptbUFLLheNqftlJX3pQNCviBu1ULczaHaIXQRMPwV0zewJ8ZrZIzaCZhf7Rr2jaQ/6FNmQS8d+Aui2scexetBvSgP9PgUMnU3eydcb+HUEDcxara1jwAR3JX5EIM3ZxknEZTKIbJI0RY/iE84vjmEBqhcRABtz2RgwnY4yD2mYBRxLa/UAnxu1qWILaqvTvk6g3/iIbM1Hb8hg7DP+2Npn1Qmtj6fpS8REUiHbf4kj5EvV2LchNNV5cFh3Gpbslbr8rSE0vcSEMrF4DZCTr9WvmE6gP0R5BX8ytXuFDvHSDPrYa3phqfzjJz++ebE2lfWgP2Ue4MkjvPHj66fbgL6oMyQFuXiJ+B3rBnT1e0SOUk4nWZ+kMy3VQ6adBLnusIV6HDXSQp3d0Zagj9U46exNefOvdwuhQzkEfQj6EPQh6EPQh6APQR+CPgT98qBPd1Xo0Ynuypuvd8MP6dz7F49V49yOpcXzHt097vEyoLthR1tkF7vk2Aza1vWTNa91Vz7p9smaz97skmMz6L/LZ5iqDxPaG3/mQHHUjvlbaYXmVzQb7Qsq7qiGlwbysLBKUo2+dl0BmU0zkaCbTX5CPmhC5Vb0A5t805F0elpMb1K8StBq1ZKq1Ra0qqqioqrww4T2eFIJ4tBKDxPSM3lWRQGNXVP8qtUa5YfrvMJrtSnCRg8TKnavPWhT/UpQtWo2YqPYtKA9LuKK128Na1Yagp43FPRcn2INqmCtxIN2oQajGDdOjycqVv/BDxNqNoxqVYU96FVRgvSgoDUq4mCoxgE06sAReAuvN2gHiZVwqV5VIThqEKAV1SZAag8qahw41KSCwQU90KjGozaVnoAEIq+wopOq2iEXQSytStBrtcY1r10VcVy41aYGg2rSG7cf/DChw+JwWDQ7PR3q1r9cL+qw8H00i5sP6Zk/nnDZpr/QrTbB/yxopbqFOxCpO2qnh14d9MAsk1AfITsJwYf6YPIk1YM2ee/O4nY7OoD+1ZcWoH8YMJU5l7nMmUkG5obNNNEmmqUmPjdXzDQrgVkTTWC6iRFAmzziuHPC2VD6xgfNxT/RZ6J5MTjY20ijOU00zg96zTTDC+bBrs0O9jYSza84+0ycxptB94GooYyDT0Mh0KZyZdJERKAbC4NuLADdSEWgTUQM2gSoBegmmp8Cuvcnge5rBboZ0P+PoI0xXxL04M8P2umckHDkO4GmJTTZS6utCpoX4IQOWwddt4oM0ETF0ORCJB5Ewy86aKe+Zg3QOm5Jw6BBMIHBJuQ1tpb0wrkBvuxzIzrowc+HXYA1eH54dlK3Hn0DAwsEemTBqYMOuYbnMch5lHkdtLPvGkFaGHEakh4cRGNviNhNStBOJ7EYoaKDJg4APQt2kwzayY0gXBkhIbW0HgvTA2Kpz3nu2ooYASyAnp8eFqO9g8MvJl/c7CXQzr7n16ZH0XhFnNNBT76YfSEmB2+S+Q+w9cC/AbEw0TcwOu2sSvq8OE+kc9OTuqSdC2LAOUJP0I9K6zEPBtO9vS9c4+JzlrSzjz550edcudI3/ZxscCtJQzojGAzXbxmQkp7tBavzk2Ke3hj0Qt8EaDBro1XQITTOg7R3MABhsqQXrgowmFipA62BwXzv4OyoAbrvOUATp4UBJ0v697OkXr0Qs/jdYC+DXiFNXBB0gQvtdFo2Op0DV5zVhQhA+D/YK1ysHiCapknvq4LuHZwcd7FGzo8D3BzhfD5CoJ0rH1RBj5Okwe3mPC4OoDEZ10avsZZ80CdBwyfOkkpPBv6jV4JeWBm4xpicfeJaW+vhHPgAfK5MC13SkMrsHADfnJwXs1KnR567R0caQM+/iBIgaMi8BO0cWDCBBqDPieb8C8fcvLQeCyt9lmvUPEJehECfDwTETVzXeBhj6aBXLKMLC+J534K45pxoDdrZB3UFsIkrdHFS0jTI+fBcQKoHGwXx3FkHerK3d9I9B8rPbw5Kj7jwnKZ0og705M3ez2m6sLLFsFSP6T4JemJpQfeIaD4vZslc3RQMmgZbECt9I0tLKwDU0o0D7HPdFl0TunoMvgBmMmuBUd3kTfRNPCdVc1clDfGOYzp6NZr/wWmnc+Xq1atidAQH0zCezg9gLkbn5oTbhfZJbXgQku4bGZ2+KhxgNDJdNXloFawgwwxaWkQLjePk1dEa9AoueoDAn1uR1qM3ABs0TPYKC7pqp8+S3rt/MEBDh/6EaThv4Zm5yUZeV49pDpgmWeEh6cnJwZBg9eCrt2AF9jlGDNCwl59bJomd31UFPUEiprWPSkuT9wNZrQFMyMAVNosQCZ0ZHpwPzM0PMmjnihi4MjJBq2Ma0An0rAgESIaW2UHpEclHnaNVMbI0StaBQPdOusTw5PjofwTSciFiwq5h5p0DDqfuESdHb7rG53t/L4aHXb0S9POrA89xTQsrS6wBLSU9srAwAlnzi1SPeSqhXvILhkeEtZ9gv7Ggg4ZPIFSh85NMM02CXgAnyY90jiQ9P58+PznJzoNAE38azclcdEmjFZoNOvJGLGlyLbCxCxM/S+xhlF82YDIR/X2ANgM6BH0I+hD0rxO0Kauf6GILwXml10yjOc17CK22EExjNW8hsJ02FZsZc4995ZypzA2by9wXXxxIs7RiZnS1ieZm01jPX/yHiSZw9dwPJiJ7E2jbeXO5OmIuV5tobo5cM9HMtaAxl+cuM83wiplmYLyJ0aVm0L3m8rxpr+jqoFk9r5hJnNODJu0cfNFn3k86N2/e4pm9NmGiWQiYtbz3UtONIlvTcnluXgjOq000V/pMaxOgTSSDTUu8GXTv7DWniRGBNlHZmhZiC9BNduAQ9M8Emjdkeo2XOtDGlsrVumbJkUHTdsqEsUczXd1xkXszErTRagYtzRuD5q2HGunLSLqOUIKm9UGoKYi+2mtsEzVIeoK3gHhUHXT9dlLvuOTCBMytj0DrV6XTEGi9Ua7DlwHtenF+cHL2xXkDtLNvYGXEee45CtgC9PyVF+MvXkz2ng8M66AXPqBW5GlL05QTATTRjN+cH3QFbs7qoPtWrlCmM7LE+c4KSXo44J+H4wuMD1POT5I+t0K7E9PEbqF70PPChbbQrDBAIz1HHue8Svv5I84JgB4OwO6P04aRAfra8x9+GLjqHLjWtzQtQZ9fdcER9brmaItHqscHAxM/LPUtDPRNjVIKiuQtEOidFRjx80ERkOqxcsU5IPpGng8M/ODoXj0mhXSmkwZoZ58YoBmj3JIAkaQpW8KYg+7hQQmaNtsGRmjuV1agJyTp3lDv7OwgbRZEx6WkxcDENTcFAQPP+9hOAyouqXd4bnDQZUGiOYDkdYT2ZHhDYaB79XCdnR1GWl0H+pq4tsLr2rlC2axciJN+YlcFTZo8ShpwbnSBnQuvwpuhQTGOEGtOgkY+/Jx2LAfEiA56GPnw7GBAYFjk6ZD0Ai6sb/QHmt5pcO0W9Nz0+QAUpA709NURyqtRlpxS0lhBgVmgmqwD7RwgkmsDV2lPjUEPzkJ5wGvefVPX6SXhRpQ0cu25wNXzQvQLMdubFuPz42KSQPdNi5FrtK3pvLbS/UKcxIwNzs1BqaugR/H3gYD8Vq7pdhpw5f4Gg56UdnqU9wFZVhNS0lFKzWcDs8IlQU8PADZvfJ+9wqAHxwOT4yKNBe3ya70MGmt+gPY3JpZexuSFEYwG5mjripSEQC9NT0ycExPOBYvhXDCai40VQEORWNIDKxNs0/qglVLSs+PSmrkEwAO0vvE5AbqlgQlSj0natOFNsBC9IvYgWzU1jWEGnr8M6GHaZh6mzSkDNFazkzbBnp+bMDwiVg+VwdHhwUkJus9C2jqCJTndJ0H3inn2GufpXYJeAGjaiB9Z6pOSxqKnLeTBScuwYaed50jQffzSvckbHx9+QabzxovfM2jaYR6g3UtLzY3fZFOHZe+f1SW9QjvJE8/FFbKODHqYlurg7wO0EShN3sAS7RWtiCneViTQ5/99+IVrcNJ187zhEUeeE6O+c9Mv6RHn9a2kSanTfNPEKR25Dnpyktt69ddq7IGVU3Pjk9LKSBrdjS/UGOlufH6S2EnXSKAXGpz9/+qA6RD0IehD0D8naNNoPxH0By1Am8uVJkDTTTQ/GbSZUYvHNs17RZMfmLN659WmPacXZhLnvzfT9Jk3nc59bt5zkh7RtIVgemxlshm0fdRtKmLUXISZpCsaSzONwzyYo4lm1GLmM2pvBi0fbjJ9g2HtZ3Hoiwf1A+P74fCuiTC9mDoxk3A0TP2pUTtrItEMztGwua/+HtWfYaxvbwWaHyOLC03TwngJh6NJvyPuxpslHA7bhd8ajSYdSUWxCqtC38dHiNRwUiRVTbg1LZqkbu6wLWpVRJi+bNEejtqjqiPq9go1DKbRsJZEp2hUSWpJbxhS0GwqXVxUc0ST0aim+TWrTWhhvyb8uBw/nfAn/Rb5YF7bX3bXVMWreO3CS99q6LWpXq/V7hVK0Grnb1XEJSlWVcSD3riquNW43aoGg1GcUcKqLagK1aqqqiOYjKtaMGjzqm6vl5+gFFbVa3dQKz1B6bU6bOip2oQ1HowHVa9i1fyqoniDOLKCHuPw84dgo6hM2BG0zaIoNrsmgjZFsStJxZq0aoqwWxU/PZEYDUI2dpvVbrfTFyraNBvIFLyA3kpvCuq2MH0npLAF7XTeCkCQvGJPSqZEpNiiYRwG/fQEqBbEeFaLpthxmRgTI9kwpM2uCK+mRG0KfeWiIjo9Acm6k2z+3k+j/PQfyv4JDysqtcOXeALy7E+G2K60vOhuJdEM2rZPv0W+GQs9DIVCG5lIAbVbIS5L/DPl+6tciY3t6oRUHu9x26Mi1wKZCBr3Nrji2uSmu2murTL7yK0EVRKyVhjnpvQyc9xzyW4pquzeLkpC+QvpCjc1P/Q9Tj9F70sVPVRKu/zT9Y/yVDxL/IPw5Q2uFVNUyWWKXHMVuG054fFQLeLLZn0RF/dKZ5hwLMSEgSzXbnm4tlGmWmSDB0uMMY/9GNdi+0Snd/OsMmGhlKd+rUATzJSOJZJDR9+jhAfUnm99+hB5QCvuEZ0vk87TEGoNNIqrjF45gMZxPsZX59tkMeQD5Sz1u+XhbgQ654sEJOjtHJpyhRi3xQpU8d0NcW2VxspGCLQn0Qx6A7NQAOhEsZj2uCJbhcID3xRV0gAdiZQLAF2kspktZArlTDoRqhRDJajRfgag0a+CbqRVhRIRhtKZcqRQiGxikosVgI4UMhmAhjpUEhvl/UKBOaaLCUh6K4NqLF+spBOx/d39zAPfWAL6Ucyv+qglUkqk08ViC9CFzJNMFqBjlfRDF41QgHqk07EY1CNTiOxhCHQMFTd9mcwegS5WiolS5EEk9SS3DKYlFyYogysH6EqxmADozFihsBkqpitFAh0p7DHoIoHey2QyULhKLEagM3v7mUgsny6FADpSSD3JEmhcK4EGSwbdStJl324WoPOJRAIiK2cj0OkEFZJ0FvUNasoDNOhyUA8mLOyWs2WATshuu+VytuBiQuh0Fmw2Q9RE6oF/AA2yBNRj11cuQwzcb8yXBUtImnjECqRI2bvczbOKSY5kodOYL09LndYXIvQfKwrLMvcoQYsBoEnD9YWYTlELdJqWhqe0lcuxTn/3ndEtV3ARCw90Gm25MV4lpMWo+G7xiqKFSMq/4fkO1RAvROg0E0KniXKbFqIHkmblL3Gv5vuIVdBE69oFaTY7xQtFWo9sVq714h6hJNBU/hDhbrf54jyu3Wwu69t1cVP6AfXybYa4do+tByT9HS/ELC8wKYbEXVp5PixEjw4a3bZpaX/nWeVeOscWNz9vTaEs3Vpdvbe6OjfFZXR1lapnZS36ArXxm99yZdpPtdW5R1xzr3IJfzA1dXtqao6O7RoznPrmJnmYyPoAABGGSURBVNXGb0gejhfjVIvK2p9ktyWu3NK4ojHHL76lbuMv3Nz0KMyDtbj5CVVI5Cv7ZVij7DYMTh4alYVEyjkNqgd9u52lakbOYhqWD7XN4nfolR+P+MigjqFbwlMc426pGLXkS/vc7XaCVe1mtq6WuM0zCMuXpzXwhIy8by9NOEjTaIAppoMCUbfVZtA8w5V9npy7ITLJ0rRnfdNcSSyzlmRoFj1YZqzMmyHSpryNjDA8AgNjHc36UqRAGL2QrbPkt9jI+55xjUDnyAEwfzgA7ibdm4v1LjdFBhpanyNtXW3OET20XmP7ME0R310cPoSky5Fsdtc3l+elvOwjJ52BjUqEPGSFdyOQNDnbvA2LfKuQ204QYWgsS0seWo+mBHwmjF0Z9gUVgIaLLgB0iOq3yTZEyo8xNNhs5mDzIwCNGmxpGf8AmnhADOAfaQH6u3SoUoGV3N/bI9ChUiy0Wt5/ktmD74WzSCe+8GW2tragHrFYGq4jm9p+sLVJXiTtsfl29wsZSDpEbWPZve1MAaDTrlC6VABhBqDhiyoAXcjspwD6fDpUhBgK+3sZgEZTMZTybW5mIql03lWqFEu7kUwGhHkXPEVoM7udyuy2AJ1IF8m0F7Yi+7m7D+EdSNJbkERuDqAh+GVfBmLJxEJF6TogFkgaRj/kuVcubEEu8AioFcfKcGJZcj/oBZMPNwn1eEjm+lYuAvsMnTbmTkoagyXgAECa3SuygX6MTiRp+BgIcDMbKWy1UI97bEERrmSrUY5HWslsmK1k4oucjGv0cIiV84mMVcbLrKvbHDexTueg00zo2qJu2dvSQEudzkGnieMy1bKRx/nvSKc3aen59iTHxxHW8CnmUZQh1WrzDX22tHIhwomyzZS22zcn45ovuFKQwZiM4Xx7Mq4Zl1Z4rAZat+RwPzKk+iKvL0Rf/UJkAx15TD7GE9rkkG1PBlhyIfqecS+oexvQMZT0xtgeSmqqVIlVKmktxSWapqbYoz2qjG1QrRIY46blEnfzp6gtM+VKpyvp0nKGmrYfg7CS3rjLhI/OM+EtruzdiiHoqMRuMcfNVRCej7mWMw/QtOzi0cY3JWGFKq5l7tYCdIbKWCmNUlxNce2bNBc3He+nVovUVFrekoRUS29sMuEjpitupDL7mczmONdc29x0O8ZNSa5kwkXutrrHtSQTVh5xZTPAhIHN+m5+2bTBhOM95mK4cY6FWaNyuUdyTr/RkwCPjD1qk++hyUcQ4VvW3XiZjLcee+hJgHTjtSSA9Y7ceI44yniaeFDsQepECgomd6Vdl/H0bkl3482gEWr59CjvcYT93aM8R2hLvBwjDJrXiwyY2AcUKICHbSDvB9CI+MoRAs1RHsceRVbtgBF7ePTwiZYgQIOQ/B0iO8pc8hTlkR9BlMfXOo5gELFUicPBFqAjUAmY9mKx4gLoSGq7EHmUL7o2SvmlLELtDMXTaRhoiqdTWwhNMbGh0n5mN7NF8TTsNUAjns5QyF6JwSjuUuC9GYL9d0HSD/YjlAQUK6E0orxUpvAAHGMI0RNj2RQ4FmKJigvhPEDsIQmA+QeQ1exmijm6sMRaZS7wR7sphN6JCtZuJJMq7D7Kh8DUs5TdT23tYogSjbHpAx+4jkQlTZnLJjKL7DIqAF2KpAr7NMRsmix5ZO9BBqArUOP8vfKTzFYEoCtYDJD05l6mkN0AljRyxPJeYT+yFQu5KkXPbKEAmL7tUIxSqNUyVhNlLhXIq8VHsHO5rKHTHqnTFHHWQlMjsd3Uc0TW8NKWL8fq4UlwwIA4P8vRL3Q6JU1+kQnvlZE5yByR1SPr0xPbPCe2qBdm0ZDwzCLAQkfEXgndU1Biq8fTLRZiNpcj0IQl4uPEVq4vBp2rgfZVQWMhEpQcW2HOxuVCpBpCKp+vlgQQ95yPs3FKbNEtV77HqbJ0RpzY5j0yCcjmxh7KheijK2gPOrK7G8luznMCtFEo7yIgkulW4hssjHJka4Mr6c3s7u5uNlXhWimTRUyV1Qk39kFX3ndxJbZHhOUxdssJsI+A9FZeEkaQX2FpcyW0nKWxMyWuuTKI0SLlbfbzidVdjr1kU4skILARCAT8j5ZRbn8zHthANbrMxYHDDdv4t1x55A9QWX30BdW+WeVaeHmZquh2715gdameUGOOy99u2Kj2py+I7va3G/dQ2ZAcv9BwGNhYfbR8G1weMccNjVu++BNXVr/hwZrj6QCrLyYnx/5YxtMNbny7zo3ndTcudzUMf09u3NPgxj2GG19m9vlGN/5MOoDHrBfkq3P6dlHeY7hx7haqxh7mhaiDphw2R0kAlIgDphwCJioPOQnwbf0h3wCatf4eLywfKWI1YNpj0N+VInWxR14zkoA8g85VQVPskZXurZYEZH2rEvTddqA9FOHSrsN+oXw3UcyHimRwdguZ7JyMp5ezWwjg92MPQ7Bu6QzMXiZHSUA6ndhAMFp4kB17WAST0HY5kimUH8QQpRYhadqMQzxNlJ6bFIw+AGjaiqEkoFCAM0JcivFSlH+UH2ANFGF0CzDBBR8lAaDczMKStkoCPBWMAdMOu/hHBMazlYpnNZfZTBWQuaQp1l72pfYyDxBPx1wussKF3QeUuaRDIUR5+9t7+0gtKzDKSAJSm3u7e+kYoimATo3t7cMouuBk8lPZbfgc37PQcLpYSdyOjGX2IpHHaVcpnQ/tbcGhFVLFWAw1Vya1vw/CPOKzSmiz/GQ7s98qCaDAPAZrENmFlUx4OAmI+CKk02hC9JvD+vdxupXIgxCmG6A5ZB8vU/HJJQ/QVIH7oSYYRcjPp2/n3KJ9nzLiaS63c8gIymVXnhJbhKa0Q5QqUhINSWeRSEDSvEHEu30tc0RaDpUM2WdKbHn7r2EhLvMarSa21YUIUluWNzJ4IXpC2+xwUvpC5LSa3A8nAbR/k4V6fCezcbLytMsKQj2okTsvrNM5fSFSYksa3ioJoCEqW3VmwAA9zWtIZuO+QqU+Cdh8yAMGcno3Ahaquh+6oJhMq6X10DnmnnEvXQxlFycSoQd0qblUqC4bPygJsE/PobiXvvn222+W3GGqTJ9dovLBWWr69zkH15bcVAu79Qo1zM2d/YBrjrlweG56iQmnl5ao17TjW26yTDPLs9OyNsejUbdviUl47t/mljA2un0b5aFHrzLh2TkusuZv3hYzDI4MjPk6H/F1VjfVuSI31X0PpGWScvQtS0KX3HY23LicCz2eZo45faNNbqpna/vT5Ktjclu7UJtrj0caxYKMp+/1mMs9Dm84YKIdFgoAsrdYETkJgCM39vJ4d/xBmpW5tJ/TNVa/EwDQ+yW5KbdHOyxG7FG7E0DIOGDKym16Ak3QkDHrqTVCj9z2w7o7AZF2sYctB7PBCfzDEEV5iD1yMgkA6K1IGaEprGkoAdC0yMk2hEKJ0j56kW0I6TvE5exugSMFSJruneTkVi8CpgLCiNwt2vcJeTZ2aSehvJGgfRm4WhwDNBNWChg5ohsirAEy3hHePG6RBNxDZLy/BStJYezjSGpsM5WdSjwuVehOQCb1ILOLJMDlChX3yvuZbd7VQNAM0PupzC6SgFDJBdD7Y4XMFiUBFQJdeJCBeoQq6QpAI9vdhKThfWL5jd0M4mmArrhw8WO723c39wtIpeFVKvt7yEezY6GNUDrmWd0a24dcXCEXMuZAM+gyRFHeg6dKhDDPW5BT7pEHog1B0rjcMoaAmPLF1B93edMLAV8IVviPiP9yLOmQx7VFcim4aJeLJV2I5MaIYRFZIUmMJE0ckXHAFYIjEcKuIwcoI3OB8wNoYkGZC/KR/LPIfmEL6sGT3ELSHEEbOs2747lHvBryV8ky6TqNeJo0MFcNh/Ttxfx3MneAOsp42nM+Q5llTg+pAmyEObHlhagnAazTd3k58S6QjKcx2l09niadphyRCFvE06ZwhUIuth75WjZeZz0ykvAPvH/kW/6OuZZ4uz/iqrPkejYO9eDSaD2qt+QoPzBuyRU4SjOsh09fiJ6WoO1j22NjY482XCWXq+Qfu4vK2LeuUgl1Nx1vj2molVwbj4hubHmDa/ZlqozRN7yg6qfa9m0/dXONc9P2rQAz0ZhuzF3ibhoPxhxdrsA3xH3stp2bZLexW4ES1cJcuZ2kSqnFHVu6U5so0f3S3cizNN9Z9dPtsEhkjhb5w+Iy3z1NuagpEeOYLHI3LRMMbopsUy2UHuPK5myCt3ozXJvie66JW2ViGHlG94UTxdsRumm3FaCNZaPb3TR30+8ZT9HySFDTViTSnLnQXl6e42lK7BKcf65yRJGbY2uN6Je3YqQ5NfbyZCI8XuaQZZtulnooUsA/I/bY4sXCsYfHc4tvqmafMaHhxh/Lu6qbfHNqr35THbGHDLXJbfjGW8TThKWyz0k5QH/HUR6r5RzxTCDPoH3gjLxzlkYqFyljmXFt3IckL4JuHOXdzVKFLTlFeRRCG5b8Zg5xIyLOBMeUt327WUS4jymKTBRpP7dQRpQH4dLOC/JNgCazxLcvfOVm0EqR7GRsv/wk9ccM744XE6vZ1N6TzbLmKcWKrsSz8m2AgTl1uWIAXRh7th/ZfFgpPU7nx8tPxjIZGFcXJQF3C6nMkz9m0kVXsZIuRbZSTwrlL/KIkikJ2ESg7Hv2cCM0j3jat7md2Yo8TpRg9YubkSeIRlPFYmkjXXwcGdtLcTztgu0D6EJr0IjfE7HCbgraNPYwFEsjc8lmMltbyFx4I+gZ3W3O7sdC8CoAHcnQfdwi2VOKp6F02TGSX0jevvCl4OGKIZY0zPVyngU4lWPj/Uw+jMCb6ruRx3my1iTpCMfT1M3FjynkSNJQfto48/la6zQMzhanZnpiq287G/E0bRPS3S22TA/q42m+QZ/To5ziGCs/6TQFxjLYXeZnAyixJS56jsib6r4/PpY3ijZlGF7keH04wqNNMaGe2LYImHh9VbayfJuVE1vPCx7BNyfvBNyW8XRMbp7KOwGbIV6kAZ+exHNia2xR8j1X174RB1J1iumyY/KuJy1E6KqrCpqSAL5VKxdiDvG0jNDZG7QImGjTO7YBTdrbS92mvfLZGG+q76Wi3OSSG+Jj47Q9PruxzbWpx9zmp06oUbdKaYqbbm9QS2V8m9seVbg2x9voqVsuqpVuUcve5iq3lW5j6NTesuS4KvlP60OzWW/+EOXf5xei8S/YWupLfdX4ldtGNvqjWqaOeovRJETtVD2JEHWcm0c1v7d5Wkz4Gx9UrP8aRPlNiopw2B02zR4V9GKndquIaubvRXToJ+g7Ff0iSN+pGLY2kihgIZ9uNH+nYtR4SEyf++p3KrYBbYv7laCiaVZF/q6ymqQHHRVbUPGvRYOKTayJoG3NHsehLa6saXFNsauK3Y4XLWzTFEVx03N0NlWoQXtQ2ON2a9Km4dWuaio4h/02JWhXbGElSd9g6NWsUU2xWpOK1W63iqASTNroF5rp95GVsFDogUDirypJ+k7F1o+4uW2gV70iSd98GPTagsG4XdFEXKUvQgzaglGxFlVB46UfVfYG1aTq8HoBRw2qfvrKRP5OxWTcSr8QDURR9FOUoNXrxWVqoAPQZFyxeoViVegHmumLFK1eK/23ejVcqDdoVWz0SKQljgv3qnaFf98ZA6n+aGudFu5oNBwNJ0U07Nbc9AhoWGhRtwg7cAKHYYcI0yOjmkB7WNABFIH6aNFoFO04BCk9Qio0N/30NhTHwV3pmVnNkaTnX0FNv/WN/uEoP3iKtzD4oCVMz51SOzhFHQ76Kk+bI0qn3ISjBejqF4P+9Iccf/7SiCXZBBpT8ysvQW8T6L/Lcn19bW1xEX/XF3vi1xdR1riGQpX19bVFeXLx+tp1Og1CHNLr2vo6SNfoaK0HLetMSESL11uMBE7Ehf4zN5DKMa6vt4e3uBhfW2xxfmZmRv7Rq/E2s85/PXq9Z2b9ut4sS4/836N36DHOG82tC7fofQ062b1dYf6H5bAclsNyWA7LL1b+H+jLB5u0KQ8SAAAAAElFTkSuQmCC&quot;,&quot;width&quot;:180}" 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" width="180" height="279"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-07-12 13:40:05 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116273181</guid>
      </item>
      <item>
         <title>Radius&amp;nbsp;</title>
         <author></author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116274053</link>
         <description><![CDATA[<div>A</div>]]></description>
         <enclosure url="" />
         <pubDate>2016-07-12 13:49:02 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116274053</guid>
      </item>
      <item>
         <title>Radius </title>
         <author></author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116274073</link>
         <description><![CDATA[<div>A straight line from the center<br>to the circumference of a&nbsp;<br>circle or sphere.<br><figure class="attachment attachment-preview" 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width="223" height="226"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-07-12 13:49:05 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116274073</guid>
      </item>
      <item>
         <title>Repeating Decimal </title>
         <author></author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116274225</link>
         <description><![CDATA[<div>A decimal fraction in which&nbsp;<br>a figure or group of figures or group<br>of figures is repeated&nbsp; indefinitely.<br><figure class="attachment attachment-preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:46,&quot;url&quot;:&quot;https://encrypted-tbn3.gstatic.com/images?q=tbn:ANd9GcQxMRCupjm-PrKEUZZm0hAJFH0rnGIhXJ6CyIR4FJDQnYaMZoF9ug&quot;,&quot;width&quot;:83}" data-trix-content-type="image"><img src="https://encrypted-tbn3.gstatic.com/images?q=tbn:ANd9GcQxMRCupjm-PrKEUZZm0hAJFH0rnGIhXJ6CyIR4FJDQnYaMZoF9ug" width="83" height="46"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-07-12 13:51:27 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116274225</guid>
      </item>
      <item>
         <title>Right Triangle</title>
         <author></author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116274812</link>
         <description><![CDATA[<div>A triangle with a right triangle.<br><figure class="attachment attachment-preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:149,&quot;url&quot;:&quot;data:image/png;base64,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&quot;,&quot;width&quot;:176}" data-trix-content-type="image"><img src="data:image/png;base64,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" width="176" height="149"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-07-12 13:58:55 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116274812</guid>
      </item>
      <item>
         <title>Scatter Plot </title>
         <author></author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116275005</link>
         <description><![CDATA[<div>a type of plot or mathematical&nbsp;<br>diagram using Cartesian coordinates to display values for typically two variables for a set of data.<br><figure class="attachment attachment-preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:200,&quot;url&quot;:&quot;data:image/png;base64,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data-trix-content-type="image"><img 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width="200" height="200"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-07-12 14:01:01 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116275005</guid>
      </item>
      <item>
         <title>Consecutive&amp;nbsp;</title>
         <author></author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116346728</link>
         <description><![CDATA[]]></description>
         <enclosure url="" />
         <pubDate>2016-07-13 13:35:53 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116346728</guid>
      </item>
      <item>
         <title>Consecutive Numbers </title>
         <author></author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116346770</link>
         <description><![CDATA[<div>One after another or in a row.<br><figure class="attachment attachment-preview" 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" width="275" height="183"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-07-13 13:36:00 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116346770</guid>
      </item>
      <item>
         <title>Perimeter</title>
         <author></author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116346932</link>
         <description><![CDATA[<div>The continuous line forming the boundary of a closed geometric figure.<br><figure class="attachment attachment-preview" 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FanybuEQ0FlGvTpThCFpq97v6K1bdXltZdYWEk0muu7/TaYsyblDbqwGHBNUqpy/4Bqy2rBF7glI0bhinwssY8JTxEpLROo2o9ed9L/re179ZlKMtF/1v7bdxrmdl9pJWkSzhWlVACUgEVUCbwJpo0Uqajy0vqNDKVZQcVTSlG97t22W1W2v4HsMBObVutXPU1svMAIzbDiyQCsGibh3U1P1lebDyxnSwuVKucsyEc3VdtvO4W2LiZQydVlfVs/3+6i4pylY7h7sKqM3L+Ix81B/NXCm/hGqsbLR64f8AJnZuZ/23X3dd9xp6J5+aVrJzZOZmpgMqZW0V1CFKIIJArRVPqqIB3xhStaVlxaxuBp6bEKLh15rd47tu1b2uJs1sBUpxUmUSayqSm21TmaWUoWpJTVN4lLZZqMaUqK+aJcPk7E18mxzc3OlNVNrtZ67bLm5DCznhlFb7+i1j6Ja+yIyxKS72bUpcwgLQ3UVCSAarOgAVA3cThWNTCV8Ti5yoUYxz4tqTbearNpeVt2vbVqNClhJVZZsSXk/lu1NSrz6UKSplKlLbNK4AqwOgg0ND59FI9xGIxGFc6VaKz0k1Z6pK9uKs9q4GNbDSpTzZFeTshy9oASZYcHdCiysEgXUKSMbwJxNTQDHA1phWPH0MoRhLPUEoOLzk29ecrJJpa1qbuSPDTp3b6vicbZOyVk5KXZLCSlwu3TValXk3VE1vE6CE49sWWTq+IWUFSlVlNOLck7atas1ZK3WjbwFerOrreovNlBXeFu9W93AK101zONYgybbN1bM+VuGc7FdG2lVt6IuROrpbkkx875Q+M6/nG7V8NmnJfXc/yLHVTHeZB8UUeMv5MjxXQw4sp/0l/spH03/c3FiV5edh7Ukn6C/iOQBAsXW9qeeW6io5jlp0GF/P/UtF0MDGXOmQ9fl/1Ro8ivrdb8N++JlS2T81jZslb0i2rgPpJ8ykrR71COyw7zMo0X2lKPufwNfJ7/5kv9sZ8/tM92TKDpKbNB/ESy3B/wDJwRU4aTwOAk314lL0KSXwJovMo3/7L2K5EnHM/KWcwTWq5lB/9x9KU/5GkWNOPyfGZSrLqimvTFt+0nzc2dZ+R+1lu2VpZK7SkW1VurDSFAGngqeSk0IxGBOIiLJ8p4fDYlwdnGnGz9DIMJNxp1ZLye81TtntymUcshhAbR4CrqcBVSHUGg/AfjUxhUnNZLrqcnLMqxs27vbB7fSISc8LK+8jZLWW3OTtpOzCQ4G88oBYBFVLcCTQ7qUoAEQ42pUpZPw1GlJx/wCNzdnZtq3XxlditNxpQguP6sjZMyaHLAnlLSFFt2+gn+VeZbF4eWhI/ExtZRTWV41YtppU1qfVKUrp+TUZV5NYiPo9yLlsQWMx3G3M5sZ+++m/u0zihT2AD8IkxEHWxtVzlJqE1ZX1L6Mer0s18dUlpZK+q5r2cPubHL/7bkS4XxnS8yfvge5O6Vf7qZU8upVTS5CZW2HWTLS6bq/qKUiqihW9eCsPMcDSkV2Q46ShXwanmTn9KMltts1cGtdn1k+EtOMqd7N29nUXrY7mrPfUpyVlky76U3VoACSEk1wu4FJKdPk3I9hh6tDERpYpyzkm4vOcovqdr609etP2mpiadSm82Zs2YNVr5Rn4iY3o/XcN5z/jI9wPTR4nzF3LZ7vcJENoSi4EFdSVFNcRSlBXRu6TG2shuNfTVKv0FNzzbW17dcr7FtLP5Ao1NJOWq9zZlNIrl5Gzpd0lGcL7y8MUFS0BJKccUpcNfMYrMnVZV8fjMbTV/oLMW9a17XD9CGlUc6lSpHbZ29lifYKmHbdljItXGW00NBdvBLbgU4oacb6E1OJNCYjnQxNHJTji23UnUi0m7ta4t6/Q3ZaktRjUhKFB5/W9Xt1njJzJluftabbeJzaHJhSkpNCurqhS8MQMToodGMbNPFVoZOwdGi81zjrltaSSvZbLvyirXlTw8Uuu/vOzZyAnKh4DQBT/AOs1GlKlGjkmFOOxVZL+ZE3fCp/9vgcbIiwWZt+0M8i9m0Kug7hWp0XvSFwUO5UxNlLE16eEw0aU3G1PP1dbioWT8mvYS4ipKNOnFPqRGyUsdl6ybQfWgKdaQShR/luthYu7xrWp3Rhojbytia8cfSUZtKOY7LY86ea779Rliq01Wjr6kJudKcnmUDQZxwEeQZx7rUMeUqSeXZ32K8vTmwXuZkopYx+S79jZoPc65qzmpJFVoUyHHAm6XXL7a1KNQCboSs1O4TTARrRp4yOBxlbG3WkTSi3fW72sti2pJeS7MVGapTnU67bd9/gdt6xWFZR5gtJLSlElG4SWCsnnY+eMKc6tPJigpyVqyje+u10rXIdJJYW6f2vgRcqBLItpLb4uysuhtu4ElQKENlxCLqRoKlgbxGBj3C0a9PJ1ZYVNznVavfXa6Td35E9fluZ0c54d5i1t21brXNuQgCzarjbebZLDtEjQkKLikJwwqlNcBgK4YUjDK1OdKlh6NWWdUjB3e3rh18f1sY4uLhGEJbUv/RM2H8mWnr025UqadutpBIAUEJVeVT6x8KlDhh7LPK9WpWrvD3tTilJ22yd21r6ks3q1syyjXlnaNbCIqVXbNsuIcJDLSlpIroaQu4Up8q1CpOmm74IjTpTnhsDCVPpsRrzuyrX/AEiti3+kXWHw91tl7v8Af7UfW7dQEyT4GADDgHMMbWFoxoqFOOxWRXU3eon5SuZE6uluSTHzTlD4zr+cb9Xw2acl9dz/ACLHVTHeZB8UUeMv5MjxXQw4sp/0l/spH03/AHNxYleXnYe1JJ+gv4jkAQLF1vannluoqOY5adBhfz/1LRdDAxlzpkPX5f8AVGjyK+t1vw374mVLZPzWdbZSls5ZUx/23F8xaVnqx1lWWZXw9TdUXtTj8TRwss2rF+Ve8+abE0kp6beK/CCZVxHmCihLYP8A4oUPwMYcpaChQhQjtcpz/RN+9osMZHRJQ3tv9XqOHkRKrdn5RtWIDqFAcG5RxVfxQIsMqxgsFVqx21lBcb2XuZLWSjRdS/h5vsRetlI0taz/AE2PjojQvahj3/8AGvdI1MJ0NT0e8xlP/wCpZb0Wf96IJrPybi1vqR91M9pfVZcUcBu2l2ZN2k2W7ynVLSmpoE1UtaFK3SLrgOG6KeUTU8nVMo4TDOnJLMi4Tvt1NJ28v0eveTRw7xFODi9mp/D2M95FzYVZFpS6UlRzZeBGIKbiU0FN3+GfbHuW/wDhx9GrqzZ5mvdmy28PpHmLio1YzT1aiwbEWVAAbkM2a1eXnKimKiulNNcafhGxj6FbDYmVX6LhUmt90823D7PtI8oYaUZOo9jZO2cPubHL/wC25DC+M6XmT98CPJ3Sr/dTNNrZatSzUvKvSufbVKMqVik1CgU0KFYEeDvxTYDB18fRapqFoO2u6ae26ktm08oYWdW7gcXYoActZ5xlstshpzwa1uBS0XEk+W6ojzEbkXGNp1KcMJRryzqik235FFp+9K/WT41OFKMJu8tZctmDVa+VY+ImPI/XcN5z/jI1cD00eJ62O7Clu4ZZ7uZnOlsEuZtN8nfKqVrGmsLTr1Krq3l/yS1Nu219V7ewjru1WVt5wNnGQJRLPgG6grbNNy/dIqaGmKKV31CN3AzdLHShFpaSnaPGLfwls8htZPm1JpOzaduPV7jk7H9stJtFlmVl1NtuBYcUs33VkIKheUMEIBFKDAlQ0btfjcn42moYvG1lKamkorUknqdl1vXu2EmLo1FHOqPWzobGh/xmf87/AMcxNS+q5P8AMfuRFiugp+n3iS/9Uv8A4/6ZqMcT4sj+NL+57/8AirzvgaNiz7e1PQHXmIhyt9Vw/wD+vL/6z3E+DT4L4kHIPUdqckr4Ijcyx9ejwpf/AND3FdLHgvcRTIFzJ6+Af4M2pZpuJIuE+YXq+YGJJVVRy25yeqTzfS4xa9qsTOahjXf/AGo05KW00zMSiZeXUHVuNIdccN9RCiAoMgYJTjeKqA0GI3Y1sqZOx8qdTEYyumqeuEVqV09Tfl3LXrGJo1sxyqy2HVystLuLKDuhSCsAJXdBoSlTSmsCfKD7DE+Fwk8XhKtKm0pRrZ2vZ1P3Mjw9F1sO4R23v7LHKyydbcnWJt1tzMTTDTxShSQo+DdKQo4VT/CrowOmMck1sVUw2JoYeUY1o1Ht1qzfuunYkwmfo3Cm7O9/gyw5E2wHZe0Wm2QywiXq2kVJqQ5eLjhxUs0Tp825U1eUMDUwc069XPqVItyfCULWW7W+o1sVSlTks53bOrsIH+5THrB+E1FzlBv5fWX/AMcf7nmUOmf+6kRdja0Cu1JxGaZRQveE20lClUdKfDUkVVv47uMVdDAxoRwdVTk3OL1NtpfRWxdRjiKShTjJfa7z6FlD90mORd6hi8p+GuJq0vDjxK1kTq6W5JMfL+UPjOv5xYVfDZpyX13P8ix1Ux3mQfFFHjL+TI8V0MOLKf8ASX+ykfTf9zcWJXl52HtSSfoL+I5AECxdb2p55bqKjmOWnQYX8/8AUtF0MDGXOmQ9fl/1Ro8ivrdb8N++JlS2T81l8m5ZDqFNuJC0KBSpKhUKBwIIOkR2FajGrHNl3bNa1rWVSdjRZtkMS6SlhlDSSakISE1PlpEUMHSjd622rNttu267b1Hrm3tNdn2DLMLUtmXbbWrSpKACd01IEY08DSg4vW83ZeTduCb1HrnJ7TM/Yku84hx1hta0UuKUkEpoai6ToxAMK2BpVXJyzvpKztJpNeVJ2Cm0rIP2JLrfS+phtTyaXXCkXhStKK0jSfaY8lgKUm287W02s52bVuq9updQU2lY1Wnk3KzDiXHpdtxadClJBNNNDvjyRlLBQcpNOUc7alJpPikFUklZGyUsOXacccbZQhbgospFL3pb+kxGsnUEra3FJpJttJPbZPYHUkyPZuS0pLuZ1mXbQvHwkjEV0gbw8giRYON4505Szdicm0vR3nsqsmrNky1LJZmUhL7SHUg1AWkKAOitDu4mM62GhVkpttNdabW3bsa3GMZOOwiz+TEo+Eh2WbXdSEpJSKpSNAB0gRDDJ9Kn0TlHhJq/HXr9JkqslrTJNk2QxLIKGGkNpJqQkUqd875ialhoU5Od25Prbbf6vqMZTctpstGz2phBbebS4gkEpWAQSDUVB8uMe1sPCtbOvdO6abT3bUIycdhsk5RDSEttpCEJFEpSKADeAGgRlRoxoxzY3231tt3e3W9Z423rZiclEPIU24hK0KFClQqCPKDHlahCskp9Tunsae9Na0wpNbCHZGT8tK1zDCGydJSMT5zpiOOEhnqc25NbHJt24X2GUqkpbWe5KxJdlxbrTLaHF1vLSkBSqmpvEYnHGMaOBpUXFxv9HUk5NpcE3YObaswmxJcPmYDKA+dLl0XzgE4q06AB+EHgKTd3fa3bOdrvbqvbr3DPlaxiRsKXZKy0w22XPrlKQCvSfCI06T7TGKydRtmvOazc3XKTsna9rvVsWwOpJnmUyelWmltNy7aG3BRaEpASoUp4QGBwwj35BSd85yd7a3KTep3Vm3da9wz2bpKyWGWi00yhDZrVCUgJNdOAwxjL5FSzJQld5227bfk1t34Hjm27kWy8mJSXWVsyzba+ElIqBvA7g8gh8jg2nOUpW2Z0m0vQ9V/KZSqyltZ7tjJ2WmikvsIcKdBUMQN0V3vJGUsMnNzjKUW9ua2r8bCFSUdjE3k9LOsoZWw2ppAAQi6KIoKC7wcMMIjWBpRs4uSav9JN3163d7Xd7zxVJJ3RtkrGYZaLLbKENkEFKUgA101A01j35DRtJSu3La222/TtDnJu7PVl2SxLJKGGkNJJqUoSEgmgFaDdoB7IzpYWnTcpa25KzbbepX3vys8lNy2muQsOXZcU40w224ut5SUgFVTU3iNOOMYUsDSpOLi5fRVleTaXBN2PXOTVmZyh+6THIu9Qxv0/DXE9peHHiVrInV0tySY+X8ofGdfziwq+GzTkvruf5FjqpjvMg+KKPGX8mR4roYcWU/6S/wBlI+m/7m4sSvLzsPakk/QX8RyAIFi63tTzy3UVHMctOgwv5/6louhgYy50yHr8v+qNHkV9brfhv3xMqWyfms+hR2pUnIGUbOcU3R6+kXlAsPABJvgKKiigSbi6GtDQwB1GnApIUNBAI8xxgD3ACAPLi7oJNaAE4Ak4bwGJPkEAZBrAGYA1ofSVKSCCpNLw3q4isAbIA8B0XinGoAOg0oSoCiqUJ8E1ANRhXSIAw+8lAqo0FUip3yQke0kCAPLcykuKQPrICSfMq9TH/wATAG6AEAapl8NoUshRCUlRCUlSiAK+ClIJUfIBUwBSLB2Sm5lbxEtMhlCriSmXfcWpQrevhpspQNFBeKtNQIA7O3JniJ38jNftQA25M8RO/kZr9qAG3JniJ38jNftQA25M8RO/kZr9qAG3JniJ38jNftQA25M8RO/kZr9qANM7logNrLUvNlwJJSFyU2ElVMLyg0SB5aGANuQ+WDdpsFxDTrZSbqgtBu3sQbjlLq9B8owqBWALJAHPyh+6THIu9QxnT8NcSSl4ceJWsidXS3JJj5fyh8Z1/OLCr4bNOS+u5/kWOqmO8yD4oo8ZfyZHiuhhxZT/AKS/2Uj6b/ubixK8vOw9qST9BfxHIAgWLre1PPLdRUcxy06DC/n/AKlouhgYy50yHr8v+qNHkV9brfhv3xMqWyfms+hR2pUlemAe653D/oZbrz3/AOQByJ1sy7JDZczZYkysZ1eCc7ddUXFklFUVvLrUJFa4VAE9l3/C5laXQoZuYUhTbilJQLhIDTxoVgbihgNAoAAAOROzqU1LDgckb7AWszCg3fuTJXemCVUReEpeIJBJINSVAgSkMkoWovOLzciVIKVuBN4mYAIqRnKAJCVqqSAFbtYA9Tkrfzyyp28JqRbFHHAA2sSiXAAlQABDjlfadAoBHtR8tFKFECXS7MpBdmFNISs5otBTuKiPDfup3wmn1RQDLgDXdRS4pU0qTaWg1Ulx0BspWtto/wA2FaXTQkYY4gYlgl7uYIdJZXOmqWJhxaQgScwbpfBF4FSUqUkGgOGJqSBPt9X94fvzCWW0sSSqurKWic7N1SohSaXqJrQ1wTWoFCB6mloessKKClsLQoi+ogJbfF5aXMCpohKlpXhVBBoIA0TjLZU++yoqCGJVTS0OLKSApwgiirq66CcajA1EAZsaYUqeUlbgS6l2YvILqlLW1VaWQWB4LTVwNqC90jfWagWyamUNIU44tKEJBUpSiAEgaSSdAgCLbdrtSjCnniQ2kpBupUo1UoISAlIJJJUBHjdtbPG0ldlVay5s1Lq3UtPJdWEhaxJvBSgK0vEIxpU6Yj09LtL9SL5TR7a/VEn+0mS3pn8q/wDJDT0u0v1Hymj21+qH9pMlvTP5V/5Iael2l+o+U0e2v1Q/tJkt6Z/Kv/JDT0u0v1Hymj21+qH9pMlvTP5V/wCSGnpdpfqPlNHtr9UP7SZLemfyr/yQ09LtL9R8po9tfqh/aTJb0z+Vf+SGnpdpfqPlNHtr9UaZvL+z3W1NuImFoWClSVSj5CgdIIuYiGnpdpfqPlNHtr9UdHJ7K6TfcTLMBxCggqShTDjSbiboN28kDC8nAb8ZRnGXgtMzhUhPwWnwLAqZQHA2VpzikqUE1F4pSUhRA00BUkV8ojMzImUP3SY5F3qGM6fhriSUvDjxK1kTq6W5JMfL+UPjOv5xYVfDZpyX13P8ix1Ux3mQfFFHjL+TI8V0MOLKf9Jf7KR9N/3NxYleXnYe1JJ+gv4jkAQLF1vannluoqOY5adBhfz/ANS0XQwMZc6ZD1+X/VGjyK+t1vw374mVLZPzWfQo7UqRACANE7Kh1pbaq3VoUg000UCDTy4wBvpACAEAIAQAgBACAEAIApOy/ZynrLf/AIhS22hbq0AYu3UkoSVbiQq6o4Y3RogDRlrILl7EDK3S6W3pRKVkeEUCaauX8TVQTdBVukE7sR1ujlwZDiOinwfuKvHNHJCAEAIAQAgBACAJ+SGt5f1eb60vFpkz7fo+Jc5I+36PidC0bAdVlCy93SQ5mXHEC74CGW1y6C0U18K8HHlFVfrKSaeDFqXRdsofukxyLvUMZ0/DXEkpeHHiVrInV0tySY+X8ofGdfziwq+GzTkvruf5FjqpjvMg+KKPGX8mR4roYcWU/wCkv9lI+m/7m4sSvLzsPakk/QX8RyAIFi63tTzy3UVHMctOgwv5/wCpaLoYGMudMh6/L/qjR5FfW634b98TKlsn5rPoUdqVJomZtLZbCjQuKKE4E1UELcOjR4KFH8IA2trCgCNBAIqCNO+DiIA8sPJWhK0KCkqAUkjQQRUEHeIgDZACAEAaZmZS2AVGgKkIGH8ylBKf8yIA8MzzakJWFeCpV0E4VVeuUx3a4QB7ZmUqUtIOLaglWGglKV/jgpMAboAQAgBAFa2StUT3q7nugCNsp6sXy8n/AKlmI63Ry4MhxHRT4P3FIjmjkhACAEAIAQAgBAE/JDW8v6vN9aXi0yZ9v0fEuckfb9HxLhN67lvUZv40rFqXR1sofukxyLvUMZ0/DXEkpeHHiVrInV0tySY+X8ofGdfziwq+GzTkvruf5FjqpjvMg+KKPGX8mR4roYcWU/6S/wBlI+m/7m4sSvLzsPakk/QX8RyAIFi63tTzy3UVHMctOgwv5/6louhgYy50yHr8v+qNHkV9brfhv3xMqWyfms+hR2pUlGceQZpoqcJmhNzYKM4olDSWZoNkNVohJTmiDQVvVriYA9Wa6jPM3388t1DIuCYWHWSWEg/wkq8JBxcKjQgqrjhQCNZTjCJaSbW8UMBhYdq+sUmkoYCWlqv3kqALxzVdKa0qIA8tOKW0t3OulTNmSTiP4rgAdBmr5UkKopZKEhV4E4UO6IAlOztG5pWcWZ1LkwC2lxV5EuHSlCkt3rqP4ObWFECpNdJMAdCyn1dxTS2Fhw0cLKUOl4IIbF1IdVW+SoXiBUAqpjSAOTLvtGYWlh5TrVLLUCXVOAud0vBwgqUfCoWb1N9NdyAJ0y0g2eyXCUoTMoKlBakXR3QQSpSSKDHScBp3IAOMpDjzza13hNySEkOLKS2sSiFVTeuqqlavCIJ0GuAoBnJaZUuZVeco4A8HWy6VqKs4KEs1usoSBRO6oK/EgRZ+03GH1+G6WpR5bro8I5xEwRmxXGqUZx0gDRmk7lIA1PPZoJE0+pMw2ZK6M6tNUktqeXdCvCTez4USCAlONAIA7NjPrVNFkrJ7mD18EnHOOVl6k/Wo2F6d2AGyVqie9Xc90ARtlPVi+Xk/9SzEdbo5cGQ4jop8H7ikRzRyQgBACAEAIAQAgCfkhreX9Xm+tLxaZM+36PiXOSPt+j4lwm9dy3qM38aVi1Lo62UP3SY5F3qGM6fhriSUvDjxK1kTq6W5JMfL+UPjOv5xYVfDZpyX13P8ix1Ux3mQfFFHjL+TI8V0MOLKf9Jf7KR9N/3NxYleXnYe1JJ+gv4jkAQLF1vannluoqOY5adBhfz/ANS0XQwMZc6ZD1+X/VGjyK+t1vw374mVLZPzWfQo7UqRACkAYpAGYAQAAgDFIAyYAQApACAMUgCPJySWysgkqWq8pSjUncA8iQKAAYfiSSBw9krVE96u57oAjbKerF8vJ/6lmI63Ry4MhxHRT4P3FIjmjkhACAEAIAQAgBAE/JDW8v6vN9aXi0yZ9v0fEuckfb9HxLhN67lvUZv40rFqXR1sofukxyLvUMZ0/DXEkpeHHiVrInV0tySY+X8ofGdfziwq+GzTkvruf5FjqpjvMg+KKPGX8mR4roYcWU/6S/2Uj6b/ALm4sSvLzsPakk/QX8RyAIFi63tTzy3UVHMctOgwv5/6louhgYy50yHr8v8AqjR5FfW634b98TKlsn5rPoUdqVIgBACAEAaUzKS4W6+GEpWRT+VRUAa6NKVeyAPCp9sFvwwc6tTaKYgqSlayKjRQNr071IAkwAgBAHhp1KgSkg0JBpvg0I84IIgAHBeKd0AHQdBqBjo3DhAHmWmEuAlJqApST6SSUqGPlBgDbAFa2StUT3q7nugCNsp6sXy8n/qWYjrdHLgyHEdFPg/cUiOaOSEAIAQAgBACAEAT8kNby/q831peLTJn2/R8S5yR9v0fEuE3ruW9Rm/jSsWpdHWyh+6THIu9QxnT8NcSSl4ceJWsidXS3JJj5fyh8Z1/OLCr4bNOS+u5/kWOqmO8yD4oo8ZfyZHiuhhxZT/pL/ZSPpv+5uLEry87D2pJP0F/EcgCBYut7U88t1FRzHLToML+f+paLoYGMudMh6/L/qjR5FfW634b98TKlsn5rPoUdqVJSe7E91NFT6g+ZuZQtvPKADQbmA1Vm9dANJdQJGJUk1qYA8N3EMSvdEy8ltcqp1S1TDiSt66yB4YUDUJKyGxgTU0qKwBk2s4loIfduTK3bNNy9RRvKlg6EJ03SQ8CBhgqu7AHsqcQM82t1Ty5qebulxaklKRNFtIaUSgULTdKAHDymoEnJYsmadzLxe/u0tfUXlOG8VPnEqUbhxrdFNIw0QBzpKRaKJRpK3D/AH98ODPulaSGp2gvX7yK00AiuNa1MAaZ2dXdQ2p5TaQJlLTq5gtgLRMONJU4q9eeUhCWyEG9eqb2msAWHKN5sOtJmHlNMFp5RUHVNVcBbui+hSTW6XCE1xpWhu4Acg2utDAS+8UTKzZxuFV1RKiyHAhFdBIdBAw+tWANjcs0hmYCZnNLE0srS7MuJBBdWpCSb95oLCgap04YKGBA0otELCaOONy5TLpWS8s3U56aQpSXyq8ULUhADgIJQpJFMKAQ1ziUobSh0iXUufKHDNKbQXA8LhW/evrASXCEi9eoTQ3QQB9Dlq3E1VeN0VVSlcNNNyu9AFe2StUT3q7nugCNsp6sXy8n/qWYjrdHLgyHEdFPg/cUiOaOSEAIAQAgBACAEAT8kNby/q831peLTJn2/R8S5yR9v0fEuE3ruW9Rm/jSsWpdHWyh+6THIu9QxnT8NcSSl4ceJWsidXS3JJj5fyh8Z1/OLCr4bNOS+u5/kWOqmO8yD4oo8ZfyZHiuhhxZT/pL/ZSPpv8AubixK8vOw9qST9BfxHIAgWLre1PPLdRUcxy06DC/n/qWi6GBjLnTIevy/wCqNHkV9brfhv3xMqWyfms+hR2pUmLo3huf5aIAFI3oAXRWtMYAzAGAkDQIABI00FTAApB3PL+MACkHSIAXd2AMFsGtQMdOGnzwBkpFKUw0fhAApG9AGYArWyUf8InvV3fdAEbZTP8Ahi+XlP8AUsxHW6OXBkOI6KfB+4pEc0ckIAQAgBACAEAIAn5Ia3l/V5vrS8WmTPt+j4lzkj7fo+JbJx9PfqXN5NBJTSSajBWelBQ+XEYeWLUujtZQ/dJjkXeoYzp+GuJJS8OPErWROrpbkkx8v5Q+M6/nFhV8NmnJfXc/yLHVTHeZB8UUeMv5MjxXQw4sp/0l/spH03/c3FiV5edh7Ukn6C/iOQBAsXW9qeeW6io5jlp0GF/P/UtF0MDGXOmQ9fl/1Ro8ivrdb8N++JlS2T81n0KO1KkQBGs6eQ+gON1KDoJSpN4YEKTeAqkgiihgYA3PPJQkqWoJSkEqUo0AAxJJOAA34Agpt2XLZcS8haApKSUG/RRoAmiKmpqMPKIAkSM828kltV4A3SKEFKqA0Uk0KTQg0I0EHdgD3MzKWwCs0BUhA0/WUoJSMN8kCAN0AIAQAgBACAEAVbZFyYVaEmptpdx9NS0omgxBStCqfyqSSD5aHcgCFlTk8tux+5pdK3nEuMLNKX3VCYbddWakC8o31HHdjCpFyg0utEdWLlCUV1oqHck3/Tpr2NfuRUfN9XyFF81Vt6/3oHck3/Tpr2NfuQ+b6vkHzVW3r/egdyTf9OmvY1+5D5vq+QfNVbev96B3JN/06a9jX7kPm+r5B81Vt6/3oHck3/Tpr2NfuQ+b6vkHzVW3r/egdyTf9OmvY1+5D5vq+QfNVbev96B3JN/06a9jX7kPm+r5B81Vt6/3oHck3/Tpr2NfuQ+b6vkHzVW3r/eg62RlmzPfJp1yUeZbQxMJKnLgFVlm6BdUeAqN3B4edHOzuu3xLDAYWdDOz7a7fE7c7kEhy10Tt8hsJKnGam6t8XAhZTopRCCf+5tBxxjdLEsmUP3SY5F3qGM6fhriSUvDjxK1kTq6W5JMfL+UPjOv5xYVfDZpyX13P8ix1Ux3mQfFFHjL+TI8V0MOLKf9Jf7KR9N/3NxYleXnYe1JJ+gv4jkAQLF1vannluoqOY5adBhfz/1LRdDAxlzpkPX5f9UaPIr63W/DfviZUtk/NZ9CjtSpKcX7z4q8vPKmJhpbQdWAlgJdunNBVEYBlecACqqHheEBAHuTbDNkSwS44hK0ygWsuLKkoWWgujilFSBQkVBF0GopSsATMnJ5pDMyrP3mWnnPDW8py6gIQo1ccUTdHhHE/wCUAc5c224VTZcQL7ski7fT4DSHlFBdx8Fai64abgujSDAHYst9Ls1MuNqCms2wi8kgpLiS8V0IwJAW0CfJTcgCspSktZlTy3V56QK3kTTriVgvgXkgr/u6yQolKKClKE08ECY68A5mHn3ESyFTPhl9xCipIl1NoU+FhZwceNCqpCMa0gCEzPXkIWqZczokZBTSQ8oBb61PJN5sKo6VKCUm8DogDoWLaNZlxbrpbuqms4lx8GqULIQW5cKIbQlASSuiSaioN6sAXKAEAIAQAgDVMlYQothKl3TdCiUpKqYBSgCQK7tD5oA+f5OWnbK5iZD8uyFgputrcW20lvG6ppSGFhwnGpKycB4KYAsXdVqeKyX5t3/jQA7qtTxWS/Nu/wDGgB3Vanisl+bd/wCNADuq1PFZL827/wAaAHdVqeKyX5t3/jQA7qtTxWS/Nu/8aAI9pTlphl0ql5VADayVNzLxWkXTUoSJUkqGkChx3DAHnY7nbRdYJtBpKOLXUhxad9xq6Lp/BJ/7BAFtgDn5Q/dJjkXeoYzp+GuJJS8OPErWROrpbkkx8v5Q+M6/nFhV8NmnJfXc/wAix1Ux3mQfFFHjL+TI8V0MOLKf9Jf7KR9N/wBzcWJXl52HtSSfoL+I5AECxdb2p55bqKjmOWnQYX8/9S0XQwMZc6ZD1+X/AFRo8ivrdb8N++JlS2T81n0KO1Kk8hArWgroru+2AMlIIpTDRTcpAGA2KUoKaNG5AHkMp4Ix8ggD2lIAoBQQB5Q0kaEgY1wG7AGVIB0gHGuI3d/zwBFbs5AfW9TwlIQjQMAkuKwwrU5xVfMIAlZsVJoKnSaafPAHqAEAIAQAgBACAEAIAQAgBACAEAIAQBz8ofukxyLvUMZ0/DXEkpeHHiVrInV0tySY+X8ofGdfziwq+GzTkvruf5FjqpjvMg+KKPGX8mR4roYcWU/6S/2Uj6b/ALm4sSvLzsPakk/QX8RyAIFi63tTzy3UVHMctOgwv5/6louhgScrrJdmEM5hSEuNPodGcrd8EKpoG+RHP8ncq0cnYidSsm1KLWq29b7bj2nJRvfrVjXn7Z42S5rkdTzsyZ2Kns7zDQ4fcxn7Z42S5rkOdmTOxU9neNDh9zGftnjZLmuQ52ZM7FT2d40OH3MZ+2eNkua5DnZkzsVPZ3jQ4fcxn7Z42S5rkOdmTOxU9neNDh9zGftnjZLmuQ52ZM7FT2d40OH3MZ+2eNkua5DnZkzsVPZ3jQ4fcxn7Z42S5rkOdmTOxU9neNDh9zGftnjZLmuQ52ZM7FT2d40OH3MZ+2eNkua5DnZkzsVPZ3jQ4fcxn7Z42S5rkOdmTOxU9neNDh9zGftnjZLmuQ52ZM7FT2d40OH3MZ+2eNkua5DnZkzsVPZ3jQ4fcxn7Z42S5rkOdmTOxU9neNDh9zGftnjZLmuQ52ZM7FT2d40OH3MZ+2eNkua5DnZkzsVPZ3jQ4fcxn7Z42S5rkOdmTOxU9neNDh9zGftnjZLmuQ52ZM7FT2d40OH3MZ+2eNkua5DnZkzsVPZ3jQ4fcxn7Z42S5rkOdmTOxU9neNDh9zGftnjZLmuQ52ZM7FT2d40OH3MZ+2eNkua5DnZkzsVPZ3jQ4fcxn7Z42S5rkOdmTOxU9neNDh9zGftnjZLmuQ52ZM7FT2d40OH3MZ+2eNkua5DnZkzsVPZ3jQ4fcxn7Z42S5rkOdmTOxU9neNDh9zNU2LYcbW2p2TurSpJoldaEUNMPLHq5W5MTvmVPZ3nsadBNNJnXyekFS8qyyogqQgJJGio3qxwuVMXDF4yrXgmlJ317RN3k2c7JfXc/yLHVTH0bIPiijxl/JmGK6GHFlP8ApL/ZSPpv+5uLEry87D2pJP0F/EcgCvLttqTta0C+VJDhYu0Qo1og1+qPKIquUWSMTlGjQWHSebnXu0tubb3FtCDnRhY6O3+S4a+ic+WOV5n5U7MfWQ0E9w2/yXDX0Tnyw5n5U7MfWQ0E9w2/yXDX0Tnyw5n5U7MfWQ0E9w2/yXDX0Tnyw5n5U7MfWQ0E9w2/yXDX0Tnyw5n5U7MfWQ0E9w2/yXDX0Tnyw5n5U7MfWQ0E9w2/yXDX0Tnyw5n5U7MfWQ0E9w2/yXDX0Tnyw5n5U7MfWQ0E9w2/yXDX0Tnyw5n5U7MfWQ0E9w2/yXDX0Tnyw5n5U7MfWQ0E9w2/yXDX0Tnyw5n5U7MfWQ0E9w2/yXDX0Tnyw5n5U7MfWQ0E9w2/yXDX0Tnyw5n5U7MfWQ0E9w2/yXDX0Tnyw5n5U7MfWQ0E9w2/yXDX0Tnyw5n5U7MfWQ0E9w2/yXDX0Tnyw5n5U7MfWQ0E9w2/yXDX0Tnyw5n5U7MfWQ0E9w2/yXDX0Tnyw5n5U7MfWQ0E9w2/yXDX0Tnyw5n5U7MfWQ0E9w2/yXDX0Tnyw5n5U7MfWQ0E9w2/yXDX0Tnyw5n5U7MfWQ0E9w2/yXDX0Tnyw5n5U7MfWQ0E9w2/yXDX0Tnyw5n5U7MfWQ0E9w2/yXDX0Tnyw5n5U7MfWQ0E9w2/yXDX0Tn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" width="262" height="193"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-07-13 13:38:58 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116346932</guid>
      </item>
      <item>
         <title>Mean </title>
         <author></author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116347211</link>
         <description><![CDATA[<div>The average of the numbers:a calculated "central' value of a set of numbers.<br><figure class="attachment attachment-preview" 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data-trix-content-type="image"><img src="data:image/png;base64,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" width="204" height="88"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-07-13 13:42:03 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116347211</guid>
      </item>
      <item>
         <title>Median</title>
         <author></author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116347333</link>
         <description><![CDATA[<div>The middle number of a set that is arranged in least to greatest order.<br><figure class="attachment attachment-preview" 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beN8lDoF4w+5t3j2hcXtX8cxqDwWfMDybtbD4j1YgDRF5SXQS2LiXQnSI9yo3/XBn+NPZZ2sILTspR9cIW+tLONvGz1Up9j3PWFQn/HeLEN4sPHDenwHKzt8/70H5W9p4DoA0v8rA1bF3D9mZGt9do96Yoc/mHrsdRLYcycX1y2t/ptn5faFRLQLj9a+7yNESjgZ0PqtT9BHnu1dvt3j87v3f9AePn4ExH6j2HnQizcJ1DoSb2tY2hcSrX2lTXAe/fLUr+NlRqsyy/BerhFvvzqXrkXjKK/SAZ+NqI9qYY+ld26kKJn2f6HctZJe7NCDCDO8oL7+6XRCwFk9Ney49+z17e0AjYt/jejR961QW8Q7Fflv+QB4j91i1v89vFf37fPf+/1HXkAAAAASUVORK5CYII=" width="279" height="64"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-07-13 13:43:48 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116347333</guid>
      </item>
      <item>
         <title>Mode</title>
         <author></author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116347667</link>
         <description><![CDATA[<div>The number that occurs most often&nbsp; in a set of numbers.<br><figure class="attachment attachment-preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:183,&quot;url&quot;:&quot;https://encrypted-tbn1.gstatic.com/images?q=tbn:ANd9GcT7NbJpqqRq7ecdntwJcW8HxjEyVnC36aSogVH0SOwYmhxa3xbmEQ&quot;,&quot;width&quot;:275}" data-trix-content-type="image"><img src="https://encrypted-tbn1.gstatic.com/images?q=tbn:ANd9GcT7NbJpqqRq7ecdntwJcW8HxjEyVnC36aSogVH0SOwYmhxa3xbmEQ" width="275" height="183"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-07-13 13:48:07 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116347667</guid>
      </item>
      <item>
         <title>Net</title>
         <author></author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116347888</link>
         <description><![CDATA[<div>A two-dimensional model that can be folded into a 3-D solid.<br><figure class="attachment attachment-preview" 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width="292" height="173"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-07-13 13:50:57 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116347888</guid>
      </item>
      <item>
         <title>Integers </title>
         <author></author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116348056</link>
         <description><![CDATA[<div>Whole numbers greater than zero are called positive integers.<br><figure class="attachment attachment-preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:61,&quot;url&quot;:&quot;data:image/png;base64,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&quot;,&quot;width&quot;:223}" data-trix-content-type="image"><img src="data:image/png;base64,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" width="223" height="61"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-07-13 13:53:57 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116348056</guid>
      </item>
      <item>
         <title>Event </title>
         <author></author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116348211</link>
         <description><![CDATA[<div>A set of outcomes of an experiment ( a subset of the sample space ) to which a probability is assigned.<br><figure class="attachment attachment-preview" 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width="160" height="160"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-07-13 13:56:45 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116348211</guid>
      </item>
      <item>
         <title>Obtuse Angle </title>
         <author></author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116348318</link>
         <description><![CDATA[<div>is one which is ore than 90' but less than 180' in one word, it is between a right angle and a straight angle.<br><figure class="attachment attachment-preview" 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data-trix-content-type="image"><img src="data:image/png;base64,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" width="214" height="150"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-07-13 13:59:00 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116348318</guid>
      </item>
      <item>
         <title>Coefficient</title>
         <author></author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116407784</link>
         <description><![CDATA[<div>The numbers that multiply the variables or letters.<br><figure class="attachment attachment-preview" 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width="132" height="124"><figcaption class="caption"></figcaption></figure><br><br></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-07-14 13:33:08 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116407784</guid>
      </item>
      <item>
         <title>Origin</title>
         <author></author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116408119</link>
         <description><![CDATA[<div>The origin of the Euclidean space is a special point, usually denoted by the letter O.<figure class="attachment attachment-preview" 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EFVXPfWT1zmn65+6OP96Ymf+1VvhVpiIZ/MYrq1LLA33X/Gx5fZILn8c5JbAcC5V6BIpf6t/vrEX/l4/+bE3x6mZVzhivf535GPx7rsaYzRXnfv5thYd8yj7tjHez6z3O12l2+OYfq4O7a35zN77JFV/gTj/XtW0O3yai7dhO4Cpnvz5OZJjzY3T966dfIkZzdveo/7y4C4u/8pWPDpcdDwSYhG6mBpd8FeAiKPvkGsUf9CKPzgV0adc988Iu6/2B4SbgNyUejnVx8Q1JB8oWPjvvJIfEncN+DpSQifPzvlxDt1cn8TEM9uENtk/sF/d+EhFecfIv7MbYnfNz/ajPFnJlFMaOkTW48yESuDP9PvAb7c7H0nvMkwl0JPjYO6x/WjmG++gj87xH7AbyBU2GC2cP8r04l30swH6o/13q/HuvUjmR8fdrzoi/f0vhN/Xvj1VwZZWelukvq2m67jJHjqdb1OnAMIRzGfx+Px6+KFEWyDkPswiTLIhY1Tdd0NINl47NmLOy06mvUHP955fbyzzATIOMxKDDBbUmcBb57Fkxk33oUx7zHwR7V+5sWTr4/3q3Gm4dncGBsK2al80KrRc+zBdRwQr5mP3+Q8ZJ94/XXwBuvVJ52B4p8Ju5KhbsAgzYKOipjfh9erhfPopP95dMpPkrP16oCx2xxv//w+nC+Hzgeg8+hkE+B28Skk4s7fiIjXQJNehBfCj37n5wOpgJefpreRfvvmy/GsPBcvF4n2C8EkcrO/FGS682NUXyL5vvsBzvQ6Ek+iUxSCfnsLbH4cKCEaT6KGB9+n4EQMe3inxnnfQj8AplrcYktFsN+Shbn4901cUwotKQXz+c/BQ4CbyG0I8CqFcnkiVXYpVU6nUpwpy5b3PKGmyrVSZaKMSFFTE2W/ck1VyjW/JPXohnbjol8Cf+QqbqgqKc6kylINi8xm3ccleOFm82QclPzlSMIrH0qTSiORKCU8miilE5xKCdnyH8uJRHkyXUKlCSXFGybKNTkxEXTD8D7yS+BPVsUtUwpqOJGQJlBZIpt1/x0ie7nxOslv7AHeSa+wkAmv9x3G/wrnL8L+bEGwB/H8xSvFD/e6bL7eIPewAR/x/Q8I7xuOFzAWr+T27hNxdeoH2x86Ary/XJ41I+edBhgvOXUvgmeg8fbBc4zXo2O8Lh3jdekYr0vvIt48Ihb/Ig7mQ7hUEQrlGYq4SRUV9gBvDxWqk6iQzshCP4oAAOZDB+LJA9pKUsFUOYCTJEWR54TCtKTIEmIRc/dO88Zdv6EkO605Sawl7xqecDfBcx+RSSl8gDp0v9yrn29JxtpD3PmWw52/COXLpRFD2fzCe9IjyWtePpfPsf3CoMwAvF6CHEy982z+hhp69+H5rCTky03UBJFpMV8udB6dov1N54eNuw8vK+TLCe+bvsDyNTiF5ptZN3fPE6lQLLIkfqWRfC5JuFvxoPmbm1ko4pXE/Ek0f2P69c9OOyex+tyHxwnfhyfsH7Ofo+95sr75cuL6g5MvF90/5qJwvpxjD7yXvvfL4St0+q8/0D778yH/e/B9eAzZy+7D42Sg+dABeHnxQfnKNHoE850cL2LKj/EyOsbr0+DjPei+1z49h/LlQv7h1fGKkN7WfXhiPld4vS/u/MVh4gd2H54MYZYkO8QCrqzMyf/coXR1TsYEQZYMEZRLlWyalyhf3NHufMFZiLVCLS3Fb3kokUl2H94IIjJHEbeolhc51xiRcCGVluCjgBLZPK/5dbs1+jXqp1pC/SwuSfkC6ieDehlZLKtYJK1gkSN+fHbQV87vw6N97EGwX/E8zmHs96D78Ggfe6hE44fXuw8Pr69TwvYDXvk+POUQ9+FlwvfhifdXi+vrsffhOfGvzxg8nnQ+i70PT8LBxFu7D+94vOiD5xivR8d4XXrn8SoEeUYhH5yGe7Yi40U/f+a0fGv34QmXZVExGBLvw2PzY46Xz4+dD2Pvw6sIAwD3v85o9IPdhxcej4X9t5Rwv8bIG92HN1LClEHPkyW5OukzieHEZGYSV1Um2Mde1URNKSX84sSVG9qNKz5TGk7IKm5YVljfAVUSWGQ2i0UOiyJHKkSaqaVSNfjDqFZTarWy96yWVbma8klNVMuVcopTTVGhquo+l6uqnFIn3G5U9eKN5o2LfsPyhCpbqGGqKoMQX6TTj/+olmuyFQhRJ9RyRhA59Eb34cXszyP7ZSTG64XQ+o7AHfI+PPF8QPx9eLHrJaMo5hrE+/COx4s+eI7xenSM16V3ES/FAcTR3IfHzsfihj/ofXgo/wztX0Tz+9h9eFS4D4/nn7VR/EAj+XKR+/CQSLR/0Wd+LBHhPjxHv298Hx6hNlqP6pvfx38xlLfrFBQie3iN+/D4/QR991vQfXgldJ8Cxkuj+p2RQvfh8SLxfoIo3kz8el/sfStx5zcX4vK5Bu0+PKly+4525/a7dR+eqN8BvQ+P0p5h9Ey7Dv5XN8ztvOlmhQ/qeAF4p86zU0/gz3TzvE3N3iDjZWcAr7euu3jt1c40eTLQv49Kt039odbcMWyw3wctbZUM9u/PMmxib41qq1NktNle1Zr+r6MaVLymaW73HjabW6TdarWbbfJksPXLTi/1zMtaxx5taU1t54k54O+bMUV6xlaz9XBU07SFXZu6h3wGFq8OCu2Ry1ob1Nt8Tqj367MGFa9tM8zGeYZWa2/p5oDjJe7ZKfYrATVtGrRtmD80XpEN3afw0vtWqHNsuLe7xu5bss1t07Pf6PkWDKl//k4/PFG8giLIjLAESYSokAgxDFkcQsyDjnhf25AQGoVair02xN8YK+IBtHNKRpnLHCndvp35hzv/ePtoO3VIufq/KF8OP8eTOUEAAAAASUVORK5CYII=" width="175" height="174"><figcaption class="caption"></figcaption></figure>used as a fixed point of reference for the geometry of the surrounding space.</div>]]></description>
         <enclosure url="" />
         <pubDate>2016-07-14 13:38:41 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116408119</guid>
      </item>
      <item>
         <title>Area</title>
         <author></author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116408402</link>
         <description><![CDATA[<div>2-dimensional: it has a length and a&nbsp; width.<figure class="attachment attachment-preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:70,&quot;url&quot;:&quot;https://encrypted-tbn3.gstatic.com/images?q=tbn:ANd9GcTmCYhTcWJZDuhXm58YR7IebOlg8O4CLk2xTRu60epWbW9Xvw8i8A&quot;,&quot;width&quot;:113}" data-trix-content-type="image"><img src="https://encrypted-tbn3.gstatic.com/images?q=tbn:ANd9GcTmCYhTcWJZDuhXm58YR7IebOlg8O4CLk2xTRu60epWbW9Xvw8i8A" width="113" height="70"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-07-14 13:42:54 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116408402</guid>
      </item>
      <item>
         <title>Bar Notation</title>
         <author></author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116408623</link>
         <description><![CDATA[<div>The use of a horizontal bar over decimal digits to indicate that they repeat.<figure class="attachment attachment-preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:45,&quot;url&quot;:&quot;https://encrypted-tbn0.gstatic.com/images?q=tbn:ANd9GcSiXy5F39V1Od_ys2OZCfNBskE4NGg82h1aPhBy50gbzX7jQuji&quot;,&quot;width&quot;:158}" data-trix-content-type="image"><img src="https://encrypted-tbn0.gstatic.com/images?q=tbn:ANd9GcSiXy5F39V1Od_ys2OZCfNBskE4NGg82h1aPhBy50gbzX7jQuji" width="158" height="45"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-07-14 13:46:19 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116408623</guid>
      </item>
      <item>
         <title>Base of a shape</title>
         <author></author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116409167</link>
         <description><![CDATA[<div>the surface a solid object stands on, or the bottom line of a shape such as a triangle or rectangle.<br><figure class="attachment attachment-preview" 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" width="214" height="158"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-07-14 13:54:34 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116409167</guid>
      </item>
      <item>
         <title>Random</title>
         <author></author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116409376</link>
         <description><![CDATA[<div>A sample in which each individual or object in the population has an equal chance of being selected.<figure class="attachment attachment-preview" 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" width="260" height="194"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-07-14 13:57:25 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116409376</guid>
      </item>
      <item>
         <title>Ratio</title>
         <author></author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116409541</link>
         <description><![CDATA[<div>A statement of how two numbers compare.<figure class="attachment attachment-preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:188,&quot;url&quot;:&quot;https://encrypted-tbn0.gstatic.com/images?q=tbn:ANd9GcTV9x4EjGgDU9KwRCnEw1E44QykcAA6qs394f8ICCj3zMY99zE5&quot;,&quot;width&quot;:188}" data-trix-content-type="image"><img src="https://encrypted-tbn0.gstatic.com/images?q=tbn:ANd9GcTV9x4EjGgDU9KwRCnEw1E44QykcAA6qs394f8ICCj3zMY99zE5" width="188" height="188"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-07-14 13:59:49 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116409541</guid>
      </item>
      <item>
         <title>Rational Number </title>
         <author></author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116409758</link>
         <description><![CDATA[<div>A number that can be written as a ratio.<figure class="attachment attachment-preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:61,&quot;url&quot;:&quot;data:image/png;base64,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&quot;,&quot;width&quot;:124}" data-trix-content-type="image"><img src="data:image/png;base64,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" width="124" height="61"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-07-14 14:02:30 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116409758</guid>
      </item>
      <item>
         <title>Range</title>
         <author></author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116409927</link>
         <description><![CDATA[]]></description>
         <enclosure url="" />
         <pubDate>2016-07-14 14:05:10 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116409927</guid>
      </item>
      <item>
         <title>Range</title>
         <author></author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116409997</link>
         <description><![CDATA[<div>The difference between the lowest and highest values. Example: In {<strong>4, 6, 9, 3, 7</strong>} the lowest value is 3, and the highest is 9.<figure class="attachment attachment-preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:96,&quot;url&quot;:&quot;data:image/png;base64,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&quot;,&quot;width&quot;:214}" data-trix-content-type="image"><img src="data:image/png;base64,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" width="214" height="96"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-07-14 14:05:42 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116409997</guid>
      </item>
      <item>
         <title>Common Difference</title>
         <author></author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116410186</link>
         <description><![CDATA[<div>the <strong>difference</strong> between two numbers in an arithmetic sequence. Keep reading for a detailed definition, the formula for determining the<strong>common difference</strong>, and some example problems.&nbsp;<figure class="attachment attachment-preview" 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data-trix-content-type="image"><img src="data:image/png;base64,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" width="128" height="72"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-07-14 14:08:02 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116410186</guid>
      </item>
      <item>
         <title>Base of a shape</title>
         <author></author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116558642</link>
         <description><![CDATA[<div>The surface a solid object stands on, or the bottom line of a <strong>shape</strong> such as a triangle or rectangle.<figure class="attachment attachment-preview" 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" width="214" height="158"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-07-18 13:31:31 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116558642</guid>
      </item>
      <item>
         <title>Cylinder</title>
         <author></author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116558731</link>
         <description><![CDATA[<div>is the surface formed by the points at a fixed distance from a given straight line called the axis of the <strong>cylinder</strong>.&nbsp;<figure class="attachment attachment-preview" 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width="107" height="121"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-07-18 13:33:21 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116558731</guid>
      </item>
      <item>
         <title>Distributive Property</title>
         <author></author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116558813</link>
         <description><![CDATA[<div>&nbsp;is an algebra <strong>property</strong> which is used to multiply a single term and two or more terms inside a set of parentheses.&nbsp;<figure class="attachment attachment-preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:84,&quot;url&quot;:&quot;https://encrypted-tbn1.gstatic.com/images?q=tbn:ANd9GcTO8Bw8qU4jv5ubCuXiQ4haB7HoYrMX3KkFehP-_ZHf5X58NFlF&quot;,&quot;width&quot;:168}" data-trix-content-type="image"><img src="https://encrypted-tbn1.gstatic.com/images?q=tbn:ANd9GcTO8Bw8qU4jv5ubCuXiQ4haB7HoYrMX3KkFehP-_ZHf5X58NFlF" width="168" height="84"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-07-18 13:35:00 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116558813</guid>
      </item>
      <item>
         <title>Like terms</title>
         <author></author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116558880</link>
         <description><![CDATA[<div><strong>like terms</strong> are <strong>terms</strong> that contain the same variables raised to the same power.<figure class="attachment attachment-preview" 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width="234" height="78"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-07-18 13:36:09 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116558880</guid>
      </item>
      <item>
         <title>Pi</title>
         <author></author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116558975</link>
         <description><![CDATA[<div>The number π is a <strong>mathematical</strong> constant, the ratio of a circle's circumference to its diameter, commonly approximated as 3.14159.<figure class="attachment attachment-preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:197,&quot;url&quot;:&quot;https://encrypted-tbn3.gstatic.com/images?q=tbn:ANd9GcTrrclDkymY6yiwxn2R6G5lxg0ar3soPJmaQaCScfGpxjU5XKIE&quot;,&quot;width&quot;:256}" data-trix-content-type="image"><img src="https://encrypted-tbn3.gstatic.com/images?q=tbn:ANd9GcTrrclDkymY6yiwxn2R6G5lxg0ar3soPJmaQaCScfGpxjU5XKIE" width="256" height="197"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-07-18 13:37:40 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116558975</guid>
      </item>
      <item>
         <title>Quadrant</title>
         <author></author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116559117</link>
         <description><![CDATA[<div>Each of four parts of a plane, sphere, space, or body divided by two lines or planes at right angles.<figure class="attachment attachment-preview" 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width="233" height="216"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-07-18 13:39:52 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116559117</guid>
      </item>
      <item>
         <title>Tree Diagram</title>
         <author></author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116559203</link>
         <description><![CDATA[<div>A diagram with a structure of branching connecting lines, representing different processes and relationships.<figure class="attachment attachment-preview" 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p/3/HGh8sRmW44npoCeLk1hC2JWUscIwU8+JqHnJpgQrlr38RQLOxJe2qnuTK0Bo5DAoBcsobUXgjr4XfUAsNVspOJfzjc1L/x5QL7ziiyCrfnOKiVBhblPTErRwodjBQu+rUl42/e3GSySYxtFB+oU8HX+LcTkGceuJKETaTaOxCX+Y16sC/N/9A4ar1puVbn/jZB9EiFJTWEkNAzTc5KMVN0HKX/7+wOMv/+trKguDBATFM9DmmBd2aHCTHNHECkJFpmO3Hsjxi+rr9WGXDeoDgYwAzn4sIlKEBT3VeiCp+/O841cOzYmrihsBlLZb1m5e2icbU5jX7Nt4CX8byBwQ7b9W88VQFI7b9I4YVjx7Y9AEaTd1s0bCeGk97ftBlfnp24Z6wI19aZqnewM0UxtZ9wM7l0sqFGqlgJdPVO9T5+nW06+jr3kOKwhVZJy7YBhXgEPiVZMZU8HlhLuqy8vLy+/+Y/tzHlkFy2tYcWpGz7GfIiSAD/AhmsafqL2tPmD77e6qZgCzGmehHLr1IzP3GObjCndzk9ObaDYnAhmsesCy95UlqUjELB9ov3j3kavqp3/vm/wiWGFoS/jtypGIXdmbs521E7jewIIJG2l6EvBXPcC1sHFjP6JgQmWUuSCLbeSb6DwFKXXbPynkagACWttAq1Xxd+8rzqBqAJLAI5Px03sgCKSDOUSPeHZKu4kGcQcF7Kye6K8sCOprQmS4D6dWY4VcESZX99colqjFg6naDGIQBkM5zsZpkABsnAca0z5wrlpE0wQFQYyDUhrg9JGq7eS5MSMEMTakQtUTwW8RYbSSZToy8ji/Hgp+D4WEYJoyO7UreBL6a+1F4qQKsn3ORqL5ES+tWE9ERe0HpCua7oCREcECl2BzIULXAd/QLrC664KBIe9/bydBMq+OsQvjxyYKhyQ4fkx3HEktVZ2dlY0SBWKerEJtH++/YM0OxxL1nzzYE3Dg1f1m75PbDnEFLai9rFo84y0V7whKZ7z+WVzaRPuqwolAZ2SxWHqJADh2du3b19c3T0YEfugWB6g34CgfsABBxzQFY5t69cF4Fb+hk1Szn6RYQlwY2Goae8qiwVxEb9tzkbAt7EgwtsaiIrSf1whkAZcvsoXYEail61YJAE0+23yhzBVFdEgYluSwEzHB6loZ6SOq1rYKTwTSFhn9X0QAktHAfHATosGDRgqcldcOMtI4Xw8phxfWmBd0CiHV5DQPFEjPCVKLb12Wum7PIl0p8I4ebXET49JcLAuWJEATEsVSNZxhgU31byW+fcGKOl+BJKF7gHV9UTLcVOgJsDhgOWk5G1blquqTirNonOBW0gC8PRxds8ZDNexyJAn8bQGKX8Y4QMrAhKeRy2qsiiWhVUmQ7P0hSstI8w51m02dYdTXyI2A6+DOyq9dMABBxxwwAEHbAk1tEs3QjxpDe9ayEYdeL7nlLeBKEJuQ/ccCNA9wwqqjlVYP+RFtEpCNQp5A8jhtAT0D1FsMcURb9iMhA1jfYJzfLL71VIh0rvhYSKnpax+iHUvEBJSLUA0KYBssBIT+4jlAiVZBvGetrLrCJqCLEVEnQiUACB8iEiltZIEI5l2+wkE1ZthlTqaeSeJnMr4IAXJLHW1MwnkAZgtNdWbevCoVsQFmwYCgokKR61pAKSIQFGAoQDNvJ1z7QEHHLAB/w837jHplVHZVAAAAABJRU5ErkJggg==" width="194" height="259"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-07-18 13:41:34 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116559203</guid>
      </item>
      <item>
         <title>Vertex</title>
         <author></author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116559399</link>
         <description><![CDATA[<div>In geometry, a <strong>vertex</strong> (plural: <strong>vertices</strong> or vertexes) is a point where two or more curves, lines, or edges meet.<figure class="attachment attachment-preview" 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width="258" height="195"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-07-18 13:46:03 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116559399</guid>
      </item>
      <item>
         <title>Volume</title>
         <author></author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116559445</link>
         <description><![CDATA[<div>&nbsp;<strong>Volume</strong> is the measure of the amount of space inside of a solid figure, like a cube, ball, cylinder or pyramid.<figure class="attachment attachment-preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:79,&quot;url&quot;:&quot;data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAH4AAABPCAMAAAAa24GyAAAAb1BMVEX///8AAACoqKjFxcWhoaHe3t6CgoK+vr5EREQ2Njbw8PBoaGj39/eurq60tLRubm7V1dXm5uZ0dHRVVVWVlZWbm5vQ0NDr6+tkZGQ7OzvR0dEpKSmJiYkzMzOFhYVNTU0REREfHx9bW1sVFRUjIyPYr2/wAAADKElEQVRoge2a25KjIBCGAUUTgsQDnhLNcd//GRdxko2OGoOt7kX+SqqmsOQLTdM0zSD01VejFFjngE5XEBjRaXEqnMkqchwb0SU3+tUtBeRo8lrpQMARC9Hm87f4DQa+y5ABnhUpBD0tGDLAh4WZs7bEHT2IT/EhZRD08Fz77md4WlAIOHpa8CO85xwg4F7sP/78BG+7EHAUiyf9A7x/sUDojUGMxh9OIPCkbJhwLN6SIPR2N+PwQUZA6K7dahiF5zuQxc4vbfoYPPMzCLgy4e+293gmQZyO2UVH63t8CBLjkeN2pQhv8RFIYtHXzRt8vIVgc3/f82QYLxMIOop7U4QhPMn8gafjFfZ3M4D3XJDV7l0GfLcfHwgIOPIGu+nFC5vYAOLe4I/rxFcB4phY05Vs3sxfF15itU5AVhx6t1l04PkOn9lqeLbHGEcsXwkf4Eq+wfEHBH+/X/H1XuKV8Er5z3cl/Bat6PkL4kXnFC+Fd73OLGAZvP8r70WULoZP5K/NKL24S+F9ibK9Uvaa0ZCl8MfiEeBeD12isPwF8IHO/Xik6I30W+ztOJkdL2XdrHaXYyOb9FxEnbnxu0Odee6og5sYlRrRYl48z+rFHl/UWb8VdoQ7N55EeuiWrYsVzfM2i248zNN8PrysSyRe3FUq4UmCkgOfDS82Pyn/4AFiLuO744oU8+B9d2T1fBZ8EuuUP6gX+pAd5sDT2skjR7ecegv5KeNbzngJi8/1FQDbPTb43tGd9UYQXSDxaT1YcnueNnvxMyTaJ7KJ9Xb270H/3MaK7kBmuhklR0xc8VoN78e7Ck/gXI/tmR5R09cHunfwTeUDljtdVs5JFiC/mk6nkVYOGNfHVhWhIOTp+Q61O71WFT08UJyHubJ4dsUrV6b0Nc5TOqZayKR5DZ94E0tD1MLYvLLmYWxNKIgymSujmV/eiCp4md8CXLW/bDemKvX7xtEr2N7xFONXo/9TTqgICwdjc9dTc3+aePkkhPl9LRUwdcn/Uwm+M4yDdCh+zSlLVJ80XIeOUIliySVM0d1AbBui8LoWXW3KUBmpmVRINfrHl69a+gvbRilEEz0YkgAAAABJRU5ErkJggg==&quot;,&quot;width&quot;:126}" data-trix-content-type="image"><img src="data:image/png;base64,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" width="126" height="79"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-07-18 13:47:41 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116559445</guid>
      </item>
      <item>
         <title>Variable</title>
         <author></author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116559475</link>
         <description><![CDATA[<div>&nbsp;A <strong>variable</strong> is an alphabetic character representing a number, called the value of the <strong>variable</strong>, which is either arbitrary or not fully specified or unknown.<figure class="attachment attachment-preview" 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width="200" height="104"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-07-18 13:48:35 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116559475</guid>
      </item>
      <item>
         <title>Unit Rate</title>
         <author></author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116559541</link>
         <description><![CDATA[<div>When rates are expressed as a quantity of 1, such as <strong>2 feet per second</strong> or <strong>5 miles per hour</strong>, they are called unit rates.<figure class="attachment attachment-preview" 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" width="279" height="180"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-07-18 13:50:00 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116559541</guid>
      </item>
      <item>
         <title>Trapezoid</title>
         <author></author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116559614</link>
         <description><![CDATA[<div>&nbsp;A <strong>trapezoid</strong> is a 4-sided flat shape with straight sides that has a pair of opposite sides parallel.<figure class="attachment attachment-preview" 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width="220" height="118"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-07-18 13:51:29 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116559614</guid>
      </item>
      <item>
         <title>Three-Dimensional Figure</title>
         <author></author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116559669</link>
         <description><![CDATA[<div><strong>Three dimensional shapes</strong> can be measured in height, width, and depth. Yes, this shape is a <strong>three dimensional </strong>shape because it can be measured in <strong>3</strong> directions.<figure class="attachment attachment-preview" 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width="197" height="122"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-07-18 13:52:26 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116559669</guid>
      </item>
      <item>
         <title>x-axis</title>
         <author></author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116559812</link>
         <description><![CDATA[<div>the principal or horizontal axis of a system of coordinates, points along which have a value of zero for all other coordinates.<figure class="attachment attachment-preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:164,&quot;url&quot;:&quot;data:image/png;base64,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&quot;,&quot;width&quot;:232}" data-trix-content-type="image"><img src="data:image/png;base64,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" width="232" height="164"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-07-18 13:54:15 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116559812</guid>
      </item>
      <item>
         <title>Y-axis</title>
         <author></author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116559875</link>
         <description><![CDATA[<div>the secondary or vertical axis of a system of coordinates, points along which have a value of zero for all other coordinates.<figure class="attachment attachment-preview" 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width="200" height="140"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-07-18 13:55:07 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116559875</guid>
      </item>
      <item>
         <title>Theoretical Probability</title>
         <author></author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116560006</link>
         <description><![CDATA[<div><strong>Theoretical Probability</strong> of an event is the number of ways that the event can occur, divided by the total number of outcomes.&nbsp;<figure class="attachment attachment-preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:80,&quot;url&quot;:&quot;https://encrypted-tbn1.gstatic.com/images?q=tbn:ANd9GcTP9gTm2E0g7butkqYpFVVZBTkK4I8qZhVzZ-UuovJUr-zJf3VOv8__uQ&quot;,&quot;width&quot;:103}" data-trix-content-type="image"><img src="https://encrypted-tbn1.gstatic.com/images?q=tbn:ANd9GcTP9gTm2E0g7butkqYpFVVZBTkK4I8qZhVzZ-UuovJUr-zJf3VOv8__uQ" width="103" height="80"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-07-18 13:57:53 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116560006</guid>
      </item>
      <item>
         <title>Zero Pairs</title>
         <author></author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116560172</link>
         <description><![CDATA[<div>A <strong>pair</strong> of numbers whose sum is <strong>zero</strong>, e.g. +1, -1.<figure class="attachment attachment-preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:80,&quot;url&quot;:&quot;https://encrypted-tbn2.gstatic.com/images?q=tbn:ANd9GcS5jzT3jDsKR9ilfSDqaGrEqRHEeXCVytVhsi1Qj411XHh4GRc6hhUMiQ&quot;,&quot;width&quot;:107}" data-trix-content-type="image"><img src="https://encrypted-tbn2.gstatic.com/images?q=tbn:ANd9GcS5jzT3jDsKR9ilfSDqaGrEqRHEeXCVytVhsi1Qj411XHh4GRc6hhUMiQ" width="107" height="80"><figcaption class="caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2016-07-18 14:00:49 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116560172</guid>
      </item>
      <item>
         <title>Composite Figure</title>
         <author></author>
         <link>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116560362</link>
         <description><![CDATA[<div>A <strong>figure</strong> (or <strong>shape</strong>) that can be divided into more than one of the basic <strong>figures</strong> is said to be a <strong>composite figure</strong> (or <strong>shape</strong>).</div>]]></description>
         <enclosure url="" />
         <pubDate>2016-07-18 14:04:10 UTC</pubDate>
         <guid>https://padlet.com/chrnun1203/5mccfpza7ykb/wish/116560362</guid>
      </item>
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